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Cube Net puzzle
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This tiling puzzle features the 11 valid cube nets, a highly specialized subset of the 35 possible hexominoes (shapes formed by joining six identical squares edge-to-edge). Beyond their 3D ability to fold into a perfect cube, these 11 flat shapes hold a fascinating 2D property: each one satisfies the Conway criterion, meaning every individual piece possesses a boundary that can be partitioned to guarantee it can independently tessellate the plane through 180-degree rotations. While any single one of these pieces could repeat into infinity on its own, your task here is much more restrictive. You must fit all 11 distinct pieces together to form a single grid.
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